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Biproduct
BIPRODUCTS WITHOUT POINTEDNESS 1. Introduction
The Factorization Problem and the Smash Biproduct of Algebras and Coalgebras
Arxiv:1908.01212V3 [Math.CT] 3 Nov 2020 Step, One Needs to Apply a For-Loop to Divide a Matrix Into Blocks
UNIVERSITY of CALIFORNIA RIVERSIDE the Grothendieck
An Aop Approach to Typed Linear Algebra
Double Cross Biproduct and Bi-Cycle Bicrossproduct Lie Bialgebras
WHEN IS ∏ ISOMORPHIC to ⊕ Introduction Let C Be a Category
Notes on Category Theory (In Progress)
Almost Abelian Categories Cahiers De Topologie Et Géométrie Différentielle Catégoriques, Tome 42, No 3 (2001), P
On Adjoint and Brain Functors
Completely Positive Projections and Biproducts
How Can We Understand an Abelian Category?
Contributions to Projective Group Theory
Verified Computing in Homological Algebra Arnaud Spiwack
Category Theory
Semantic Evaluation, Intersection Types and Complexity of Simply Typed Lambda Calculus
Supplying Bells and Whistles in Symmetric Monoidal Categories
Decomposition Spaces, Incidence Algebras and M\" Obius Inversion
Top View
A Categorification of a Quantum Frobenius
Continuous Dcpos in Quantum Computing
Algebraic Structures on Grothendieck Groups
Part III - Category Theory
Orthomodularity in Dagger Biproduct Categories 1 Introduction
Distinguished Triangles February 8, 2007
String Diagrams and Symmetric Monoidal Categories • Lecture 2
1. Abelian Categories Most of Homological Algebra Can Be Carried
CATEGORY THEORY Contents 1. Definitions and Examples 2 2. The
A Survey of Graphical Languages for Monoidal Categories
Biproducts and Commutators for Noetherian Forms 1
QUOTIENT CATEGORIES and PHASES 1. Introduction
Abelian Categories
Nonsymmetric Operads in Combinatorics
Barry Mitchell
Fancy Algebra Fall 2016 Part I: Adjoint Functors Drew Armstrong Contents
Biproducts Without Pointedness
Semi-Biproducts in Monoids 3
Definitions Abelian Categories
String Diagrams and Symmetric Monoidal Categories • Lecture 2
Additive, Abelian, and Exact Categories
CATEGORICAL ALGEBRA 1. Introduction. Category, Functor, And
Biproducts Without Pointedness
Supersymmetric Hilbert Space
Discrete-Time Machines in Closed Monoidal Categories. I
An Introduction to Category Theory (And a Little Bit of Algebraic Topology)
On Adjoint and Brain Functors
Dialectical Logic: the Process Calculus
Two Roads to Classicality
Additive and Abelian Categories • a Zero Object Z ∈ C Is an Object
Theory of Categories 1. Notes M. Grandis Laurea E Laurea Magistrale in Matematica, Genova
Arxiv:1505.01669V2 [Math.CT] 9 Jan 2016 H Olo Hsnt,Te,I Ogv Temie Ro Of: Proof Streamlined a Give to 2
MATH 210A HOMEWORK 1 Problem 1. Let X Be a Topological Space. A
HOW MANY ADJUNCTIONS GIVE RISE to the SAME MONAD? Contents 1. Introduction. 1 2. Homological Presentations of a Monad Are Equiva
Abelian Categories
Hom-L-R-Smash Biproduct and the Category of Hom–Yetter–Drinfel'd–Long Bimodules
Applying Quantitative Semantics to Higher-Order Quantum Computing
Category Theory
WHEN COPRODUCTS ARE BIPRODUCTS 1. Background And